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    Structural completeness in propositional logics of dependence
    Archive for Mathematical Logic 55 (7-8): 955-975. 2016.
    In this paper we prove that three of the main propositional logics of dependence, none of which is structural, are structurally complete with respect to a class of substitutions under which the logics are closed. We obtain an analogous result with respect to stable substitutions, for the negative variants of some well-known intermediate logics, which are intermediate theories that are closely related to inquisitive logic.